Search for η(1475)→KS0K±π∓ in two-photon fusion at the CLEO detector at Cornell

Physical Review D American Physical Society (APS) 71:7 (2005) 072001

Authors:

R Ahohe, DM Asner, SA Dytman, W Love, S Mehrabyan, JA Mueller, V Savinov, Z Li, A Lopez, H Mendez, J Ramirez, GS Huang, DH Miller, V Pavlunin, B Sanghi, EI Shibata, IPJ Shipsey, GS Adams, M Chasse, M Cravey, JP Cummings, I Danko, J Napolitano, H Muramatsu, CS Park, W Park, JB Thayer, EH Thorndike, TE Coan, YS Gao, F Liu, R Stroynowski, M Artuso, C Boulahouache, S Blusk, J Butt, E Dambasuren, O Dorjkhaidav, J Li, N Menaa, R Mountain, R Nandakumar, R Redjimi, R Sia, T Skwarnicki, S Stone, JC Wang, K Zhang, SE Csorna, G Bonvicini, D Cinabro, M Dubrovin, A Bornheim, SP Pappas, AJ Weinstein, RA Briere, GP Chen, T Ferguson, G Tatishvili, H Vogel, ME Watkins, JL Rosner, NE Adam, JP Alexander, K Berkelman, DG Cassel, V Crede, JE Duboscq, KM Ecklund, R Ehrlich, L Fields, RS Galik, L Gibbons, B Gittelman, R Gray, SW Gray, DL Hartill, BK Heltsley, D Hertz, L Hsu, CD Jones, J Kandaswamy, DL Kreinick, VE Kuznetsov, H Mahlke-Krüger, TO Meyer, PUE Onyisi, JR Patterson, D Peterson, J Pivarski, D Riley, A Ryd, AJ Sadoff, H Schwarthoff, MR Shepherd, S Stroiney, WM Sun, JG Thayer, D Urner, T Wilksen, M Weinberger, SB Athar, P Avery, L Breva-Newell, R Patel, V Potlia, H Stoeck, J Yelton, P Rubin, C Cawlfield, BI Eisenstein, GD Gollin, I Karliner, D Kim, N Lowrey, P Naik, C Sedlack, M Selen, J Williams, J Wiss, KW Edwards, D Besson, TK Pedlar, D Cronin-Hennessy, KY Gao, DT Gong, Y Kubota, T Klein, BW Lang, SZ Li, R Poling, AW Scott, A Smith, CJ Stepaniak, S Dobbs, Z Metreveli, KK Seth, A Tomaradze, P Zweber, J Ernst, AH Mahmood, K Arms, KK Gan, H Severini

Radiation-hard semiconductor detectors for SuperLHC

Nuclear Instruments and Methods in Physics Research Section A Accelerators Spectrometers Detectors and Associated Equipment Elsevier 541:1-2 (2005) 189-201

Authors:

M Bruzzi, J Adey, A Al-Ajili, P Alexandrov, G Alfieri, PP Allport, A Andreazza, M Artuso, S Assouak, BS Avset, L Barabash, E Baranova, A Barcz, A Basile, R Bates, N Belova, SF Biagi, GM Bilei, D Bisello, A Blue, A Blumenau, V Boisvert, G Bolla, G Bondarenko, E Borchi, L Borrello, D Bortoletto, M Boscardin, L Bosisio, TJV Bowcock, TJ Brodbeck, J Broz, A Brukhanov, A Brzozowski, M Buda, P Buhmann, C Buttar, F Campabadal, D Campbell, A Candelori, G Casse, A Cavallini, A Chilingarov, D Chren, V Cindro, M Citterio, P Collins, R Coluccia, D Contarato, J Coutinho, D Creanza, W Cunningham, V Cvetkov, G-F Dalla Betta, G Davies, I Dawson, W de Boer, M De Palma, R Demina, P Dervan, A Dierlamm, S Dittongo, L Dobrzanski, Z Dolezal, A Dolgolenko, T Eberlein, V Eremin, C Fall, F Fasolo, T Ferbel, F Fizzotti, C Fleta, E Focardi, E Forton, S Franchenko, E Fretwurst, F Gamaz, C Garcia, JE Garcia-Navarro, E Gaubas, M-H Genest, KA Gill, K Giolo, M Glaser, C Goessling, V Golovine, S González Sevilla, I Gorelov, J Goss, A Gouldwell, G Grégoire, P Gregori, E Grigoriev, C Grigson, A Grillo, A Groza, J Guskov, L Haddad, J Härkönen, R Harding, F Hauler, S Hayama, M Hoeferkamp, F Hönniger, T Horazdovsky, R Horisberger, M Horn, A Houdayer, B Hourahine, A Hruban, G Hughes, I Ilyashenko, K Irmscher, A Ivanov, K Jarasiunas, T Jin, BK Jones, R Jones, C Joram, L Jungermann, E Kalinina, P Kaminski, A Karpenko, A Karpov, V Kazlauskiene, V Kazukauskas, V Khivrich, V Khomenkov, J Kierstead, J Klaiber-Lodewigs, M Kleverman, R Klingenberg, P Kodys, Z Kohout, S Korjenevski, A Kowalik, R Kozlowski, M Kozodaev, G Kramberger, O Krasel, A Kuznetsov, S Kwan, S Lagomarsino, T Lari, K Lassila-Perini, V Lastovetsky, G Latino, S Latushkin, S Lazanu, I Lazanu, C Lebel, K Leinonen, C Leroy, Z Li, G Lindström, L Lindstrom, V Linhart, A Litovchenko, P Litovchenko, V Litvinov, A Lo Giudice, M Lozano, Z Luczynski, P Luukka, A Macchiolo, A Mainwood, LF Makarenko, I Mandić, C Manfredotti, S Marti I Garcia, S Marunko, K Mathieson, A Mozzanti, J Melone, D Menichelli, C Meroni, A Messineo, S Miglio, M Mikuž, J Miyamoto, M Moll, E Monakhov, F Moscatelli, L Murin, F Nava, D Naoumov, E Nossarzewska-Orlowska, S Nummela, J Nysten, P Olivero, V Oshea, T Palviainen, C Paolini, C Parkes, D Passeri, U Pein, G Pellegrini, L Perera, M Petasecca, B Piatkowski, C Piemonte, GU Pignatel, N Pinho, I Pintilie, L Pintilie, L Polivtsev, P Polozov, AI Popa, J Popule, S Pospisil, G Pucker, V Radicci, JM Rafí, F Ragusa, M Rahman, R Rando, R Roeder, T Rohe, S Ronchin, C Rott, P Roy, A Roy, A Ruzin, A Ryazanov, HFW Sadrozinski, S Sakalauskas, M Scaringella, L Schiavulli, S Schnetzer, B Schumm, S Sciortino, A Scorzoni, G Segneri, S Seidel, A Seiden, G Sellberg, P Sellin, D Sentenac, I Shipsey, P Sicho, T Sloan, M Solar, S Son, B Sopko, N Spencer, J Stahl, I Stavitski, D Stolze, R Stone, J Storasta, N Strokan, W Strupinski, M Sudzius, B Surma, J Suuronen, A Suvorov, BG Svensson, P Tipton, M Tomasek, C Troncon, A Tsvetkov, E Tuominen, E Tuovinen, T Tuuva, M Tylchin, H Uebersee, J Uher, M Ullán, JV Vaitkus, P Vanni, J Velthuis, G Verzellesi, E Verbitskaya, V Vrba, G Wagner, I Wilhelm, S Worm, V Wright, R Wunstorf, P Zabierowski, A Zaluzhny, M Zavrtanik, M Zen, V Zhukov, N Zorzi

Pseudo-Goldstones from Supersymmetric Wilson Lines on 5D Orbifolds

ArXiv hep-ph/0503255 (2005)

Authors:

Thomas Flacke, Babiker Hassanain, John March-Russell

Abstract:

We consider a U(1) gauge theory on the five dimensional orbifold $\mathcal{M}_4\times S^1/Z_2$, where $A_5$ has even $Z_2$ parity. This leads to a light pseudoscalar degree of freedom $W(x)$ in the effective 4D theory below the compactification scale arising from a gauge-invariant brane-to-brane Wilson line. As noted by Arkani-Hamed et al in the non-supersymmetric $S^1$ case the 5D bulk gauge-invariance of the underlying theory together with the non-local nature of the Wilson line field leads to the protection of the 4D theory of $W(x)$ from possible large global-symmetry violating quantum gravitational effects. We study the $S^1/Z_2$ theory in detail, in particular developing the supersymmetric generalization of this construction, involving a pseudoscalar Goldstone field (the `axion') and its scalar and fermion superpartners (`saxion' and `axino'). The global nature of $W(x)$ implies the absence of independent Kaluza-Klein excitations of its component fields. The non-derivative interactions of the (supersymmetric) Wilson line in the effective 4D theory arising from U(1) charged 5D fields $\Phi$ propagating between the boundary branes are studied. We show that, similar to the non-supersymmetric $S^1$ case, these interactions are suppressed by $\exp(-\pi R m_{\Phi})$ where $\pi R$ is the size of the extra dimension.

Pseudo-Goldstones from Supersymmetric Wilson Lines on 5D Orbifolds

(2005)

Authors:

Thomas Flacke, Babiker Hassanain, John March-Russell

Search for Higgs Bosons Decaying into b anti-b and Produced in Association with a Vector Boson in Proton-Antiproton Collisions at 1.8 TeV

ArXiv hep-ex/0503039 (2005)